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- W4383337788 abstract "We say a smooth projective surface X satisfies the bounded cohomology property if there exists a positive constant cX such that h1(OX(C))≤cXh0(OX(C)) for every prime divisor C on X. Let the closed Mori cone NE¯(X)=R≥0[C1]+R≥0[C2] such that C1 and C2 with C22<0 are some curves on X. If either (i) the Kodaira dimension κ(X)≤1 or (ii) κ(X)=2, the irregularity q(X)=0 and the Iitaka dimension κ(X,C1)=1, then we prove that X satisfies the bounded cohomology property." @default.
- W4383337788 created "2023-07-07" @default.
- W4383337788 creator A5022599849 @default.
- W4383337788 date "2023-07-06" @default.
- W4383337788 modified "2023-10-12" @default.
- W4383337788 title "Bounded cohomology property on a smooth projective surface with Picard number two" @default.
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- W4383337788 doi "https://doi.org/10.1080/00927872.2023.2227707" @default.
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